$$ 1,1,2,3,5 \ldots= $$ Fibonacci $$ 1,4,9,16, \ldots= $$ general $$ 100,50,25,12.5, \ldots= $$ geometric $$ 40,30,20,10, \ldots= $$

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The sequence $$ 40, 30, 20, 10, \ldots $$ is an arithmetic sequence with a common difference of $$ -10 $$. The sequence $$ 40, 30, 20, 10, \ldots $$ is an **arithmetic sequence**. In this sequence, each term decreases by a constant difference of $$ 10 $$. To summarize: - The first sequence is the **Fibonacci sequence**. - The second sequence consists of **perfect squares**. - The third sequence is a **geometric sequence** with a common ratio of $$ \frac{1}{2} $$. - The fourth sequence is an **arithmetic sequence** with a common difference of $$ -10 $$.

\( 1,1,2,3,5 \ldots= \) Fibonacci \( 1,4,9,16, \ldots= \) general \( 100,50,25,12.5, \ldots= \) geometric \( 40,30,20,10, \ldots= \)

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\( 1,1,2,3,5 \ldots= \) Fibonacci \( 1,4,9,16, \ldots= \) general \( 100,50,25,12.5, \ldots= \) geometric \( 40,30,20,10, \ldots= \)

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